\clan {Toma� Ko�ir}

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%  C. raziskovalni clanki objavljeni v znanstvenih revijah
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\objavljenoRevija
% 1.01: %list {\bf 3}. BERNIK, Janez, DRNOV\v{S}EK, Roman, KO\v{S}IR, Toma\v{z},
% LAFFEY, Thomas J., MACDONALD, Gordon, MESHULAM, Roy, OMLADI\v{C}, Matja\v{z},
% RADJAVI, Heydar. Common fixed points and common eigenvectors for sets of matrices.
% {\it Linear multilinear algebra}, 2005, vol. 53, no. 2, str. 137-146.
% http://journalsonline.tandf.co.uk/openurl. asp?genre=issue\&issn=0308-1087\&volume=53\&issue=2.
% $[$COBISS.SI-ID 13492825$]$\\ 
   {J.~Bernik, R.~Drnov\v{s}ek, \crta, T.~J.~Laffey, G.~Macdonald, R.~Meshulam, M.~Omladi\v{c}, H.~Radjavi}
   {Common fixed points and common eigenvectors for sets of matrices}
   {Linear Multilinear Algebra} {53} {2005} {2} {137--146}

\objavljenoRevija
% 1.01: %list {\bf 4}. HOCHSTENBACH, Michiel E., KO\v{S}IR, Toma\v{z}, PLESTENJAK, Bor.
% A Jacobi-Davidson type method for the two-parameter eigenvalue problem.
% {\it SIAM j. matrix anal. appl.}, 2005, vol. 26, no. 2, str. 477-497.
% http://epubs.siam.org/sam-bin/dbq/article/41831. $[$COBISS.SI-ID 13613401$]$\\ 
   {M.~E.~Hochstenbach, \crta, B.~Plestenjak}
   {A Jacobi-Davidson type method for the two-parameter eigenvalue problem}
   {{\sc siam} J.\ Matrix Anal.\ Appl.} {26} {2005} {2} {47{7}--497}

\objavljenoRevija
% 1.01: {\bf 1}. KO\v{S}IR, Toma\v{z}, SETHURAMAN, B. A. A Groebner basis for the
% 2 $[$times$]$ 2 determinantal ideal mod t $[$sup$]$ 2. {\it J. algebra},
% 2005, vol. 292, no. 1, str. 138-153. http://www.sciencedirect.com/science/journal/00218693.
% $[$COBISS.SI-ID 13763161$]$\\ 
   {\crta, B.~A.~Sethuraman}
   {A. A Groebner basis for the 2 2 determinantal ideal mod t $[$sup$]$ 2}
   {J.\ Algebra} {292} {2005} {1} {138--153}

\objavljenoRevija
% 1.01: %list {\bf 2}. KO\v{S}IR, Toma\v{z}, SETHURAMAN, B. A. Determinantal varieties over truncated polynomial rings. {\it J. pure appl. algebra}. $[$Print ed.$]$, 2005, vol. 195, no. 1, str. 75-95. $[$COBISS.SI-ID 13266265$]$\\ 
   {\crta, B.~A.~Sethuraman}
   {A. Determinantal varieties over truncated polynomial rings}
   {J.\ Pure Appl.\ Algebra} {195} {2005} {1} {75--95}

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%  I. razno
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%POZOR: bibliografije.tex > 2005\mat\clani\kosir.tex 5301/210: Stevilo neopredeljenih zadetkov: 9
%\razno
% Ment: {\bf 5}. STRA\v{Z}AR, Anja{\it . Sebi-adjungirane determinante upodobitve projektivnih krivulj : magistrsko delo}. Ljubljana: $[$A. Stra\v{z}ar$]$, 2005. 75 f., graf. prikazi. $[$COBISS.SI-ID 13630041$]$\\ 

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% Ment: {\bf 6}. KRAP\v{S}, Ksenija{\it . Hellyjev izrek : diplomsko delo}. Ljubljana: $[$K. Krap\v{s}$]$, 2005. 54 f., graf. prikazi. $[$COBISS.SI-ID 13830489$]$\\ 

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% Ment: %list {\bf 7}. JUVAN, Brigita{\it . Konstrukcije v Poincar\'{e}jevem disku : diplomsko delo}. Ljubljana: $[$B. Juvan$]$, 2005. 76 f., graf. prikazi. http://www.matknjiz.si/diplome/uni/p/2005/11000-590.pdf. $[$COBISS.SI-ID 13638745$]$\\ 

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% Ment: %list {\bf 8}. KER\v{C}MAR, Petra{\it . Ljapunova ena\v{c}ba v teoriji stabilnosti in vztrajnosti matrik : diplomska naloga}. Ljubljana: $[$P. Ker\v{c}mar$]$, 2005. 68 f., portret. $[$COBISS.SI-ID 13751897$]$\\ 

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% Ment: %list {\bf 9}. KMET, Andreja{\it . Modeliranje kreditnih tveganj : diplomsko delo}. Ljubljana: $[$A. Kmet$]$, 2005. 120 str., graf. prikazi. $[$COBISS.SI-ID 13634137$]$\\ 

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% Ment: %list {\bf 10}. \v{Z}EROVNIK, Katarina{\it . Origami : diplomsko delo}. Ljubljana: $[$K. \v{Z}erovnik$]$, 2005. 73 f., graf. prikazi. $[$COBISS.SI-ID 13828441$]$\\ 

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% Ment: %list {\bf 11}. BRE\v{C}EVI\v{C}, Vivjana{\it . Perron-Frobeniusova teorija : diplomska naloga}. Ljubljana: $[$V. Bre\v{c}evi\v{c}$]$, 2005. 31 f., graf. prikazi. $[$COBISS.SI-ID 13531481$]$\\ 

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% Ment: %list {\bf 12}. SOBO\v{C}AN, Katja{\it . Sylvester-Gallaijeve konfiguracije : diplomsko delo}. Ljubljana: $[$K. Sobo\v{c}an$]$, 2005. 57 f., graf. prikazi. http://www.matknjiz.si/diplome/uni/p/2005/11000-586.pdf. $[$COBISS.SI-ID 13540185$]$\\ 

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% Ment: %list {\bf 13}. HARI, Alenka{\it . Tlakovanja ravnine : diplomsko delo}. Ljubljana: $[$A. Hari$]$, 2005. 52 f., ilustr. $[$COBISS.SI-ID 13890649$]$\\ 

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